prove that some of angles of hexagon is 720
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The number of sides (n) of a regular hexagon is 6.
We have the formula,
Sum of interior angles of a polygon
=(2n-4)90°, where n is no. of sides of the polygon.
Now, the polygon which we have is a regular hexagon with n=6 sides.
.: Sum of the interior angles
=(2×6-4)90°
=(12-4)90°
=8×90°=720°. (Hence proved)
We have the formula,
Sum of interior angles of a polygon
=(2n-4)90°, where n is no. of sides of the polygon.
Now, the polygon which we have is a regular hexagon with n=6 sides.
.: Sum of the interior angles
=(2×6-4)90°
=(12-4)90°
=8×90°=720°. (Hence proved)
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